B = { [ard) CR/a<"} The topulazy generated by p ERR and ху Ther So Let It topology x We is open the topology is ZER there oper set да (2) a not R. set yes, it is € [x, z), y = [z, y+1). But, [2x, 2) [2,41₁1) =$. T₂. be such that But, does not Standard topology, such that, V x equivalent Lit in хсу. repente Standard and [aib) be s-t E[a,b). exist (x,y) open is not Haus dorth. to ER. frechel, Since in Board (x4) n
B = { [ard) CR/a<"} The topulazy generated by p ERR and ху Ther So Let It topology x We is open the topology is ZER there oper set да (2) a not R. set yes, it is € [x, z), y = [z, y+1). But, [2x, 2) [2,41₁1) =$. T₂. be such that But, does not Standard topology, such that, V x equivalent Lit in хсу. repente Standard and [aib) be s-t E[a,b). exist (x,y) open is not Haus dorth. to ER. frechel, Since in Board (x4) n
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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TRANSCRIBE THE FOLLOWING TEXT IN DIGITAL FORMAT
![на
77
(= {[-DCRACK}
The topolazy generated by p
and
·I
R
Ther
So
Let
It
topology
x
oper
is
open
the topology is
ZER
there
sit
да
(2)
not
But,
Standard topology,
a
R.
Yes, it is
set
€ [x, z), y E[Z, Y+1). But, [2x₁,2)n[2,311)
=$.
be such that
V
equi
does not
topology, such that,
T₂.
Lit
in ß
valent.
in
x.
Revente
хсу.
to
(x)
ER.
frechel, Since
B
and
is not Haus dorff.
s-t
exist (x,y)
n
с
<zzy.
the
Sfardand
and [aib) be
E[a,b).
open
at (x,y) c [a,b].
for any
for any XEU.
U St
in](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F59e64be3-c4a1-45fd-a5e6-8fcac7fe7d99%2Faaa78d4e-d35f-4c96-a970-4abf2c1c31c9%2Fjkg1st_processed.jpeg&w=3840&q=75)
Transcribed Image Text:на
77
(= {[-DCRACK}
The topolazy generated by p
and
·I
R
Ther
So
Let
It
topology
x
oper
is
open
the topology is
ZER
there
sit
да
(2)
not
But,
Standard topology,
a
R.
Yes, it is
set
€ [x, z), y E[Z, Y+1). But, [2x₁,2)n[2,311)
=$.
be such that
V
equi
does not
topology, such that,
T₂.
Lit
in ß
valent.
in
x.
Revente
хсу.
to
(x)
ER.
frechel, Since
B
and
is not Haus dorff.
s-t
exist (x,y)
n
с
<zzy.
the
Sfardand
and [aib) be
E[a,b).
open
at (x,y) c [a,b].
for any
for any XEU.
U St
in
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